How do you stop an infinite number of suicide bombers?
June 12, 2009 10:18 AM
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Can anybody elaborate on a discussion on hypothetically stopping suicide bombers that was featured on The Unit?
On the season 2 episode of The Unit entitled "Two Coins", the team meets with an anti-terrorism expert to discuss suicide bombers. The problem they are facing specifically is how can you possibly stop an arbitrarily large number of suicide bombers that are overlapping or leapfrogging to the target (first bomber blows up the most exterior barricade, the second bomber following close behind blows up the next barricade, and so on). The expert gives them a book on siege warfare, says that he thinks the Romans solved the problem, and asks them to come up with their solution overnight.
The team comes back and starts a dicussion about how the leapfrogging suicide bombers can penetrate any distance linearly, but that they cannot penetrate vertically. And then this fascinating discussion abruptly stops when they realize that two people are missing and they have to run off and try to save them.
So my question is, assuming the writers of the show didn't just make this up on their own, does anybody know more about this concept? The first thing that comes to mind is to build underground, but is that the end of the story? It's hard to see how building up solves the problem, unless you can do it on some semi-indestructible mound of earth or something. Also, can anyone recommend any good books on the subject? (I assume the one the expert told them to read was just a made up cover, and in any case I no longer have the DVD)
posted by cali59 to media & arts (7 comments total)
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posted by syntheticfaith at 11:52 AM on June 12, 2009